High-yield Series 7 reference covering products, suitability and Reg BI, options, margin, taxes, trading, and common formulas.
Series 7 rewards rule-aware judgment. The best answer is usually the one that matches the product or account rule to the customer facts, then chooses the most suitable, disclosed, and documented next step.
Quick links:
At a glance (FINRA)
What you should do with the blueprint
| Function | Weight | What it really means | How to win points |
|---|---|---|---|
| F1 | 7% | communications + prospecting rules | know comm types + approvals + “don’t mislead” |
| F2 | 9% | account opening + profile gathering | documents, registrations, CIP/KYC, suitability inputs |
| F3 | 73% | products + recommendations + disclosures | product structure + risk + math + tax + suitability |
| F4 | 11% | orders + settlement + margin | order types, delivery, confirmations, margin calculations |
Study strategy: master the math and product mechanics for F3 + F4 first; then tidy up communication/account-opening points.
| If the question is really about… | Ask first… | Usually strongest answer direction |
|---|---|---|
| suitability or Reg BI | what customer fact or product tradeoff decides this? | test objective, horizon, liquidity, tax, and cost before recommending |
| accounts and authority | who owns the account and what paperwork is missing? | choose the answer with the right registration, authority, and documentation step |
| a product question | what product bucket are we actually in? | classify the product first, then apply the right risk, tax, and disclosure logic |
| options or margin math | what position and formula apply? | identify long vs short / debit vs credit / cash vs margin before calculating |
| trade processing or settlement | where are we in the lifecycle? | follow order, execution, confirmation, and settlement sequence before fixing details |
Quantitative red flags to recognize (conceptual):
Reg BI is typically tested as: recommendations must be in the retail customer’s best interest and conflicts should not drive the recommendation.
flowchart TD
A["Customer asks to trade / invest"] --> B{Do we have a complete profile?}
B -->|"No"| C["Gather facts: KYC + objectives + risk + liquidity + tax + experience"]
B -->|"Yes"| D{Is this a recommendation?}
D -->|"No (unsolicited)"| E["Process order if permitted; still follow rules/controls"]
D -->|"Yes"| F["Evaluate product/strategy fit + alternatives + costs + risks"]
F --> G{Any red flags / conflicts / missing disclosures?}
G -->|"Yes"| H["Disclose, document, escalate, or refuse if required"]
G -->|"No"| I["Execute + confirm + recordkeeping"]
| If the account is… | Key document / authority issue | Common Series 7 trap |
|---|---|---|
| individual margin | margin agreement + Reg T/maintenance awareness | answering as if the account were cash |
| JTWROS | survivorship | confusing it with TIC |
| TIC | ownership share passes through estate | assuming survivorship applies |
| trust | trust agreement + trustee powers | ignoring investment restrictions in the trust document |
| custodial UTMA/UGMA | custodian acts for the minor beneficiary | treating the custodian as the owner |
| corporate | corporate resolution + authorized officers | accepting instructions from someone without verified authority |
| partnership | partnership agreement + partner authority | assuming any partner can act without limitation |
| discretionary | written authorization + principal supervision | confusing POA with discretionary trading approval |
Series 7 usually tests this as: collect, verify, screen, record.
| If the question is about… | Usually strongest answer direction |
|---|---|
| direct IRA rollover / transfer | safer because assets move custodian-to-custodian |
| indirect rollover | watch deadline, withholding, and redeposit risk |
| ACATS transfer | receiving firm initiates; delivering firm validates or takes exception |
| account authority change | paperwork and supervision come before trading activity |
Series 7 expects you to interpret basic statements and compute common ratios. Use these “test-friendly” versions.
Working capital
$$ \text{Working Capital} = \text{Current Assets} - \text{Current Liabilities} $$
Current ratio
$$ \text{Current Ratio} = \frac{\text{Current Assets}}{\text{Current Liabilities}} $$
Acid test (quick) ratio
$$ \text{Quick Ratio} = \frac{\text{Current Assets} - \text{Inventory}}{\text{Current Liabilities}} $$
Debt-to-equity (high level)
$$ \text{Debt-to-Equity} = \frac{\text{Total Liabilities}}{\text{Shareholders’ Equity}} $$
Interest coverage (bond safety)
$$ \text{Interest Coverage} = \frac{\text{EBIT}}{\text{Interest Expense}} $$
EPS (common)
$$ \text{EPS} = \frac{\text{Net Income} - \text{Preferred Dividends}}{\text{Weighted Avg. Common Shares}} $$
P/E ratio
$$ \text{P/E} = \frac{\text{Market Price per Share}}{\text{EPS}} $$
Dividend payout ratio
$$ \text{Payout Ratio} = \frac{\text{Dividends per Share}}{\text{EPS}} $$
Book value per share (common)
$$ \text{BVPS} = \frac{\text{Total Assets} - \text{Total Liabilities} - \text{Preferred Equity}}{\text{Common Shares}} $$
Example: assets 500, liabilities 320, preferred 20, common shares 10 → BVPS = (500−320−20)/10 = 16.
Net profit margin
$$ \text{Profit Margin} = \frac{\text{Net Income}}{\text{Sales}} $$
Inventory turnover
$$ \text{Inventory Turnover} = \frac{\text{COGS}}{\text{Avg Inventory}} $$
Return on common equity (high level)
$$ \text{ROE} = \frac{\text{Net Income} - \text{Preferred Dividends}}{\text{Avg Common Equity}} $$
Preferred feature checklist:
Let:
Conversion price
$$ CP = \frac{\text{Par}}{CR} $$
Conversion value (parity value of the bond as stock)
$$ \text{Conversion Value} = S \times CR $$
Parity price (stock parity)
$$ \text{Parity Price} = \frac{\text{Bond Price}}{CR} $$
Example: Par 1,000; CR 20 → CP = 1,000/20 = 50.
If stock S = 60 → conversion value = 60×20 = 1,200 (conversion is attractive if bond price is below that).
Rights math is a favorite because it’s mechanical.
Let:
Rights value (rights-on)
$$ \text{Right Value (on)} = \frac{M - S}{N + 1} $$
Rights value (ex-rights)
$$ \text{Right Value (ex)} = \frac{M - S}{N} $$
Example: stock $M=50$, subscription $S=40$, $N=4$.
Warrants are longer-dated than rights and typically issued by the company. Value is driven by:
NAV
$$ \text{NAV} = \frac{\text{Assets} - \text{Liabilities}}{\text{Shares Outstanding}} $$
Meaning: per-share value of the fund’s portfolio (priced once per day for open-end funds).
Public offering price (POP) — front-end load
$$ \text{POP} = \frac{\text{NAV}}{1 - c},\qquad c=\frac{\text{Sales Charge}}{100} $$
Example: NAV = 20, sales charge = 5% ⇒ POP = 20 / 0.95 = 21.05.
Sales charge in dollars
$$ \text{Sales Charge} = \text{POP} - \text{NAV} $$
Sales charge percentage (common trap: the % is of POP)
$$ c = \frac{\text{POP} - \text{NAV}}{\text{POP}} $$
Example (ROA concept): if the breakpoint starts at $50,000 and the client already has $40,000 in the fund family, a new $10,000 purchase can qualify for the reduced breakpoint sales charge.
12b-1 fee (high level)
$$ %\text{Premium/Discount} = \frac{\text{Market Price} - \text{NAV}}{\text{NAV}} $$
Interpretation:
Accumulation value (conceptual)
$$ \text{Accumulation Value} = \text{Accumulation Units} \times \text{Unit Value} $$
Payout after annuitization (conceptual)
$$ \text{Payment} = \text{Annuity Units} \times \text{Annuity Unit Value} $$
Key exam logic:
Common variable annuity fees (know the vocabulary):
Tax framing (high level):
Duration intuition: longer maturity + lower coupon → bigger price swings.
Corporate/municipal quotes are commonly in points and fractions of a point.
Example (8ths): 98 3/8 = 98.375% of par.
Treasury quotes are commonly in 32nds (sometimes plus 1/64).
Example: 101-16 = 101 + 16/32 = 101.5% of par.
Why it matters: when you pay a premium, part of each coupon is “return of premium” over time; at a discount, part of the return comes from price accretion.
Let:
Bank discount yield
$$ \text{Discount Yield} = \frac{\text{Discount}}{\text{Par}} \times \frac{360}{\text{Days}} $$
Money market yield (test-friendly)
$$ \text{MMY} = \frac{\text{Discount}}{\text{Price}} \times \frac{360}{\text{Days}} $$
Example: Par 10,000; Price 9,900; Days 90 ⇒ Discount 100.
$$ \text{After-Tax Yield} = \text{Taxable Yield} \times (1 - \text{Tax Rate}) $$
Example: taxable yield 6%, tax rate 32% ⇒ after-tax yield = 6%×0.68 = 4.08%.
Let:
Annual amortization (premium)
$$ \text{Amortization per year} \approx \frac{\text{Premium}}{\text{Years}} $$
Annual accretion (discount)
$$ \text{Accretion per year} \approx \frac{\text{Discount}}{\text{Years}} $$
Interpretation: amortization reduces basis over time; accretion increases basis over time (tax rules vary by product/type; focus on the fact pattern the question gives you).
Current yield
$$ \text{CY} = \frac{\text{Annual Coupon}}{\text{Market Price}} $$
Example: 5% coupon on $1,000 = $50/year. Bond price = $950 → CY = 50/950 = 5.26%.
Approximate YTM (test-friendly)
$$ \text{YTM} \approx \frac{\text{Annual Coupon} + \frac{\text{Par} - \text{Price}}{\text{Years}}}{\frac{\text{Par} + \text{Price}}{2}} $$
Interpretation:
Approximate YTC (swap maturity for call)
$$ \text{YTC} \approx \frac{\text{Annual Coupon} + \frac{\text{Call Price} - \text{Price}}{\text{Years to Call}}}{\frac{\text{Call Price} + \text{Price}}{2}} $$
Series 7 often wants you to select the relevant yield.
If a question gives duration (or implies “more duration”), this approximation is useful:
$$ %\Delta \text{Price} \approx -(\text{Duration}) \times \Delta y $$
where $\Delta y$ is the yield change in decimals (e.g., 1% = 0.01).
$$ \text{Total Return} = \frac{\text{Income} + \Delta \text{Price}}{\text{Beginning Price}} $$
Use this when the question mixes coupon + price movement.
Corp/muni day count (30/360)
$$ \text{AI} = \frac{\text{Days}}{360} \times (\text{Coupon Rate} \times \text{Par}) $$
Example: 6% coupon, par 1,000, 90 days accrued:
Treasury day count (actual/actual — conceptual)
$$ \text{AI} = \frac{\text{Days Accrued}}{\text{Days in Coupon Period}} \times \text{Semiannual Coupon} $$
$$ \text{TEY} = \frac{\text{Tax-Free Yield}}{1 - \text{Tax Rate}} $$
Example: muni yield 4.0%, tax rate 32% ⇒ TEY = 4.0% / 0.68 = 5.88%.
Key documents to recognize:
Syndicate economics (high level):
| Spread component | Meaning | Who typically receives it |
|---|---|---|
| Manager’s fee | managing the underwriting | syndicate manager |
| Underwriting fee | risk of underwriting | syndicate members |
| Selling concession | compensation for distribution | selling firms |
Order allocation priority (common test framing):
For revenue bonds, questions may test whether revenues can cover debt service.
$$ \text{Debt Service Coverage Ratio (DSCR)} = \frac{\text{Net Revenues}}{\text{Annual Debt Service}} $$
Interpretation: higher coverage generally implies stronger ability to pay interest/principal (fact pattern matters).
flowchart LR
A["Mortgage pool cash flows (principal + interest)"] --> B["Tranches"]
B --> C["Sequential tranches (pay A then B then C)"]
B --> D["PAC tranche (more stable)"]
B --> E["Support tranche (absorbs prepayment variability)"]
Prepayment risk logic:
Common CMO tranche types (what they mean)
| Tranche | Goal | Who absorbs prepayment variability? | Typical risk profile |
|---|---|---|---|
| Sequential | pay in order (A then B then C) | later tranches | extension/contraction varies by position |
| PAC | more stable cash-flow schedule | support tranche | “protected” but not immune |
| Support | stabilizes PAC | support tranche (itself) | highest prepayment variability |
| Z-tranche (accrual) | defers interest | later tranches | longer duration; sensitive to extension |
| IO / PO | split interest/principal | structure dependent | very rate-sensitive; advanced risk |
Exam habit: if you see “stable cash flows,” think PAC; if you see “absorbs variability,” think support.
Let $S$ = stock price, $K$ = strike, $P$ = premium.
Call intrinsic
$$ \text{Intrinsic}_{\text{call}} = \max(0, S - K) $$
Put intrinsic
$$ \text{Intrinsic}_{\text{put}} = \max(0, K - S) $$
Time value
$$ \text{Time Value} = P - \text{Intrinsic} $$
| Position | Max gain | Max loss |
|---|---|---|
| Long call | unlimited | premium |
| Long put | (K − P) if stock→0 | premium |
| Short call | premium | unlimited |
| Short put | premium | ~ (K − P) if stock→0 |
Debit spread max gain/loss
Credit spread max gain/loss
Below are “Series 7 style” formulas (per-share; multiply by 100 for 1 equity option contract).
Let:
Breakeven:
$$ \text{BE} = S_0 - P $$
Max gain:
$$ \text{Max Gain} = (K - S_0) + P $$
Max loss (if stock → 0):
$$ \text{Max Loss} = (S_0 - P) $$
Interpretation: you “sell upside” for premium income; premium cushions downside.
Let:
Breakeven:
$$ \text{BE} = S_0 + P $$
Max loss (floor at strike):
$$ \text{Max Loss} = (S_0 - K) + P $$
Interpretation: you “buy insurance”; you pay premium to cap downside risk.
Let:
Breakeven:
$$ \text{BE} = K_1 + D $$
Max gain:
$$ \text{Max Gain} = (K_2 - K_1) - D $$
Max loss:
$$ \text{Max Loss} = D $$
Let:
Breakeven:
$$ \text{BE} = K_2 - D $$
Max gain:
$$ \text{Max Gain} = (K_2 - K_1) - D $$
Max loss:
$$ \text{Max Loss} = D $$
Let:
Breakeven:
$$ \text{BE} = K_1 + C $$
Max gain:
$$ \text{Max Gain} = C $$
Max loss:
$$ \text{Max Loss} = (K_2 - K_1) - C $$
Let:
Breakeven:
$$ \text{BE} = K_2 - C $$
Max gain:
$$ \text{Max Gain} = C $$
Max loss:
$$ \text{Max Loss} = (K_2 - K_1) - C $$
Let:
Breakevens:
$$ \text{BE}{\uparrow} = K + (P_c + P_p), \qquad \text{BE}{\downarrow} = K - (P_c + P_p) $$
Interpretation: direction-agnostic; you need big movement (volatility).
Long call:
Profit
|
| /
| /
|____/________ Price
K
Long put:
Profit
|\
| \
| \
|___\______ Price
K
For long stock purchases on margin, Reg T is typically 50%, but there is a common minimum deposit logic:
These thresholds are commonly tested as “minimum margin” concepts; house rules can be stricter.
Let:
Equity (long margin)
$$ \text{Equity} = \text{LMV} - \text{Debit} $$
Reg T initial (typical)
$$ \text{Required Equity} = 50% \times \text{LMV} $$
Maintenance (FINRA baseline, common)
$$ \text{Required Equity} = 25% \times \text{LMV} $$
Maintenance call (long)
$$ \text{Call} = (0.25 \times \text{LMV}) - \text{Equity} $$
Example: LMV 30,000; Debit 25,000 ⇒ Equity 5,000.
Required = 7,500 ⇒ Call = 2,500.
Let:
Short initial (Reg T concept)
Maintenance (short, common baseline)
$$ \text{Required Equity} = 30% \times \text{SMV} $$
Maintenance call (short)
$$ \text{Call} = (0.30 \times \text{SMV}) - \text{Equity} $$
Example: short 10,000; deposit 5,000 ⇒ Credit 15,000.
If stock rises to 12,000 ⇒ Equity = 15,000 − 12,000 = 3,000.
Required = 3,600 ⇒ Call = 600.
SMA “mechanics” (common exam framing):
These are common exam formulas; firms can impose higher requirements.
Let:
Uncovered call (short) — typical
$$ \text{Margin} = P + \max\big(0.20S - \text{OTM},; 0.10S\big) $$
Uncovered put (short) — typical
$$ \text{Margin} = P + \max\big(0.20S - \text{OTM},; 0.10S\big) $$
Vertical spreads:
Common Series 7 spread margin logic:
Worked mini-example (credit spread): width 5, net credit 1.20 ⇒ requirement ≈ 500 − 120 = 380.
Stop “trigger logic” (fast recall):
flowchart TD
A["Stop/Stop-limit order placed"] --> B{Stop price touched?}
B -->|"No"| C["Order stays dormant"]
B -->|"Yes"| D{Order type?}
D -->|"Stop (market)"| E["Becomes MARKET → likely fills, price uncertain"]
D -->|"Stop-limit"| F["Becomes LIMIT → price protected, fill not guaranteed"]
Best execution questions usually want: reasonable diligence + the best overall result, not just “lowest commission.”
Series 7 typically tests “does the customer get told X?”
| If the question points to… | Think first about… | Best quick reflex |
|---|---|---|
| corporate bond trade | TRACE-style reporting environment | report promptly and confirm yield/call facts |
| municipal disclosure flow | EMMA / official-statement style muni framework | connect it to municipal reporting and disclosure access |
| settlement failure / mismatch | DK or comparison break | resolve the discrepancy before treating it as final |
| around ex-date / distribution timing | entitlement to the distribution | think due bills / ex-date mechanics |
| conditional new-issue trading | WI / if-issued status | recognize added cancellation and settlement risk |
flowchart LR
A["Customer order"] --> B["Broker-dealer"]
B --> C["Execution venue (exchange/ATS/OTC)"]
C --> D["Trade reporting (TRACE/EMMA/TRF etc.)"]
D --> E["Clearing"]
E --> F["Settlement (mostly T+1)"]
F --> G["Confirmations + statements + records"]
| Stage | What Series 7 usually tests |
|---|---|
| order entry | what type of order or instruction was actually entered |
| execution | where it traded and whether best execution logic fits |
| reporting | whether the trade was reported to the right market/reporting channel |
| clearing | comparison, netting, and obligation matching |
| settlement | cash/securities delivery and accrued-interest or ex-date consequences |
| post-trade records | confirmations, statements, and retained documentation |
Series 7 often wants the direction and the bucket (short-term vs long-term).
Rule of thumb: short-term gains are typically taxed less favorably than long-term gains (rates depend on the taxpayer; exam questions usually focus on classification).
Tax classification sorter
| If the fact pattern is really about… | Best first question |
|---|---|
| sale profit or loss | long-term or short-term holding period? |
| several gains/losses | what are the short-term and long-term buckets before combining them? |
| replacement after a loss sale | did a wash sale occur? |
| gift or inheritance | which basis rule applies first? |
| muni income vs sale profit | is this interest income or a capital gain? |
If you sell at a loss and repurchase substantially identical securities within the wash sale window, the loss may be disallowed/added to basis.
Exam-friendly mechanics:
Let:
$$ \text{New Basis} = P + L $$
Mini-example: sell for a $500 loss, then repurchase → new basis increases by $500.
Gift (carryover, with a common “dual basis” trap)
High-level “dual basis” intuition:
| If sold for… | Result basis idea (high level) |
|---|---|
| above donor basis | use donor basis (gain) |
| below FMV at gift | use FMV at gift (loss) |
| between FMV and donor basis | no gain/loss (often tested as “in-between”) |
Inheritance
| Event | Basis / proceeds effect to remember |
|---|---|
| reinvested mutual fund distribution | adds to basis even though cash was reinvested |
| premium bond amortization | basis tends to move down |
| discount bond accretion | basis tends to move up |
| long call exercised | stock basis includes strike + premium paid |
| short put assigned | stock basis reduced by premium received |
| inheritance | basis usually resets to date-of-death value |
Per-share formulas (multiply by 100 per contract).
| Event | What happens to stock basis / proceeds (high level) |
|---|---|
| Long call exercised | stock basis = strike + premium paid |
| Short call assigned | sale proceeds = strike + premium received |
| Long put exercised | sale proceeds = strike − premium paid |
| Short put assigned | stock basis = strike − premium received |
| Option expires | premium becomes capital gain/loss on the option itself (holding period matters) |
Section 1256 reminder (high level): some index options/futures can be marked-to-market with 60/40 tax treatment (fact pattern will specify).
| If asked for… | Use… | Why |
|---|---|---|
| income relative to price | Current yield | coupon ÷ market price |
| total return to maturity | (Approx) YTM | includes amortized discount/premium |
| compare muni vs taxable | TEY | adjusts for tax bracket |
| Strategy | Breakeven(s) |
|---|---|
| Long call | K + P |
| Long put | K − P |
| Bull call (debit) | lower K + net debit |
| Bear put (debit) | higher K − net debit |
| Short call | K + P (same BE; payoff flipped) |
| Short put | K − P (same BE; payoff flipped) |
| Quote type | Meaning | Quick conversion |
|---|---|---|
| Corp/muni “points” | % of par | 1 point = $10 per $1,000 par |
| Example: 98 3/8 | 98.375% of par | $983.75 per $1,000 par |
| Treasury 32nds | 1/32 = 0.03125% of par | $0.3125 per $1,000 par |
| Example: 101-16 | 101.5% of par | $1,015 per $1,000 par |
| Product | Day count (common) | What Series 7 tests |
|---|---|---|
| Corporate / munis | 30/360 | accrued interest uses 360-day year |
| Treasuries | actual/actual | accrued interest uses actual days in period |
Let $M$ = market price, $S$ = subscription price, $N$ = rights needed for 1 new share.
| Asked for… | Use… |
|---|---|
| Right value (rights-on) | $\frac{M - S}{N + 1}$ |
| Right value (ex-rights) | $\frac{M - S}{N}$ |
| Position | Equity (concept) | Maintenance (baseline) | Call (concept) |
|---|---|---|---|
| Long stock | LMV − debit | 25% of LMV | (0.25×LMV) − equity |
| Short stock | credit − SMV | 30% of SMV | (0.30×SMV) − equity |
All per-share (multiply by 100 per contract).
| Strategy | Breakeven | Max gain (concept) | Max loss (concept) |
|---|---|---|---|
| Covered call | $S_0 - P$ | $(K - S_0) + P$ | $S_0 - P$ |
| Protective put | $S_0 + P$ | upside (stock) | $(S_0 - K) + P$ |
| Bull call (debit) | $K_1 + D$ | $(K_2 - K_1) - D$ | $D$ |
| Bear put (debit) | $K_2 - D$ | $(K_2 - K_1) - D$ | $D$ |
| Bull put (credit) | $K_2 - C$ | $C$ | $(K_2 - K_1) - C$ |
| Bear call (credit) | $K_1 + C$ | $C$ | $(K_2 - K_1) - C$ |